用波动有限元法研究轴对称充液管道的声辐射

Ajit Bhuddi, Marie-Laure Gobert, Jean-Mathieu Mencik
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引用次数: 10

摘要

本文研究了用波动有限元法评价有限折板轴对称弹性管道与内外声流体相互作用的振动声学特性的有效性。管,或均匀或多层的横截面,被无限范围的外部流体包围,可轻可重。通过考虑外部流体周围的完全匹配层(PML),考虑了索默菲尔德辐射条件。该方法包括计算沿轴对称多物理场波导传播的波,该波导包含管道、内部和外部流体以及PML。与传统的有限元分析相比,进行了数值实验,突出了WFE方法在精度和CPU时间节省方面的相关性。
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On the Acoustic Radiation of Axisymmetric Fluid-Filled Pipes Using the Wave Finite Element (WFE) Method
This paper investigates the efficiency of the wave finite element (WFE) method to assess the vibroacoustic behavior of finite baffled axisymmetric elastic pipes interacting with internal and external acoustic fluids. The pipes, of either homogeneous or multi-layered cross-sections, are surrounded by an external fluid of infinite extent, which can be light or heavy. The Sommerfeld radiation condition is taken into account by considering a perfectly matched layer (PML) around the external fluid. The method involves the computation of waves traveling along an axisymmetric multi-physics waveguide that incorporates a pipe, internal and external fluids, as well as a PML. Numerical experiments are carried out which highlight the relevance of the WFE method in terms of accuracy and CPU time savings, in comparison with the conventional finite element analysis.
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来源期刊
CiteScore
3.90
自引率
0.00%
发文量
0
审稿时长
4.5 months
期刊介绍: Currently known as Journal of Theoretical and Computational Acoustics (JTCA).The aim of this journal is to provide an international forum for the dissemination of the state-of-the-art information in the field of Computational Acoustics. Topics covered by this journal include research and tutorial contributions in OCEAN ACOUSTICS (a subject of active research in relation with sonar detection and the design of noiseless ships), SEISMO-ACOUSTICS (of concern to earthquake science and engineering, and also to those doing underground prospection like searching for petroleum), AEROACOUSTICS (which includes the analysis of noise created by aircraft), COMPUTATIONAL METHODS, and SUPERCOMPUTING. In addition to the traditional issues and problems in computational methods, the journal also considers theoretical research acoustics papers which lead to large-scale scientific computations. The journal strives to be flexible in the type of high quality papers it publishes and their format. Equally desirable are Full papers, which should be complete and relatively self-contained original contributions with an introduction that can be understood by the broad computational acoustics community. Both rigorous and heuristic styles are acceptable. Of particular interest are papers about new areas of research in which other than strictly computational arguments may be important in establishing a basis for further developments. Tutorial review papers, covering some of the important issues in Computational Mathematical Methods, Scientific Computing, and their applications. Short notes, which present specific new results and techniques in a brief communication. The journal will occasionally publish significant contributions which are larger than the usual format for regular papers. Special issues which report results of high quality workshops in related areas and monographs of significant contributions in the Series of Computational Acoustics will also be published.
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